associated Laguerre polynomial
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associated Laguerre polynomial
Summary
associated Laguerre polynomial is a special function[1].
Key Facts
- associated Laguerre polynomial's instance of is recorded as special function[2].
- associated Laguerre polynomial's instance of is recorded as mathematical concept[3].
- Edmond Laguerre is named after associated Laguerre polynomial[4].
- associated Laguerre polynomial's subclass of is recorded as polynomial[5].
- associated Laguerre polynomial's described by source is recorded as ISO 80000-2:2019 Quantities and units — Part 2: Mathematics[6].
- associated Laguerre polynomial's different from is recorded as Laguerre polynomial[7].
- associated Laguerre polynomial's defining formula is recorded as \mathrm{L}n^m(z) = (-1)^m \frac{\mathrm{d}^m}{\mathrm{d}z^m} \mathrm{L}{n + m}(z), m, n \in \boldsymbol{\mathsf{N}}, m \leq n[8].
- associated Laguerre polynomial's MathWorld ID is recorded as AssociatedLaguerrePolynomial[9].
- associated Laguerre polynomial's maintained by WikiProject is recorded as WikiProject Mathematics[10].
- associated Laguerre polynomial's in defining formula is recorded as \mathrm{L}_n^m(z)[11].
- associated Laguerre polynomial's in defining formula is recorded as \mathrm{L}_n(z)[12].
- associated Laguerre polynomial's in defining formula is recorded as \boldsymbol{\mathsf{N}}[13].